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during a collision but not momentum?" OR,
"Why can
energy either be dissipated within a system or to its
surroundings, but momentum can ONLY be dissipated by
solely in the moving cart (as Ek). I believe there is
only one mechanism for the transfer of both energy and
momentum within the system (ie, from cart 1 to cart
2). That mechanism is the force of the moving cart
acting on the parked cart during the collision. The
integral of this force with respect to time yields the
momentum gain of the parked cart which is exactly
equal to the momentum loss of the moving cart; ie,
perfect conservation of momentum. The integral of this
SAME FORCE with respect to distance yields the energy
gain of the parked cart which is equal to the energy
loss of the moving cart
EXCEPT that a large portion of
the energy is "spilled" in the process showing up as
Ediss at the expense of Ek. That is, the energy pie
that was 100% Ek immediately prior to the collision is
A related question came up in class today. We were
modeling energy transfer by a pulse traveling through
a medium consisting of point masses connected by
springs.
The energy (amplitude) dissipates due to internal
friction in the stretching and recovery of the springs
(as a mental model). BUT what happens to momentum?
Isn't this a series of elastic collisions between
point particles?